| 一种模态傅里叶-支持向量机优化的取用水监测异常数据重构方法 |
| |
| 引用本文： | 杨瑛娟,张峰,薛惠锋.一种模态傅里叶-支持向量机优化的取用水监测异常数据重构方法[J].运筹与管理,2019,28(2):52-59. |
| |
| 作者姓名： | 杨瑛娟 张峰 薛惠锋 |
| |
| 作者单位： | 1. 西安理工大学 经济与管理学院,陕西 西安 710054;2. 商洛学院 经济管理学院,陕西 商洛 726000;3. 山东理工大学 管理学院,山东 淄博 255012;4. 中国航天系统科学与工程研究院,北京 100048 |
| |
| 基金项目： | 国家自然科学基金重点项目(U1501253);广东省省级科技计划项目(2016B010127005) |
| |
| 摘 要： | 提高数据的完备与真实性是水资源监控能力建设的关键。针对国家水资源监控能力建设项目实施以来其监测数据呈现出的异常特征,按照“先粗筛后精选”逻辑,并考虑取用水季节性周期波动的特点,提出采用拉依达准则-模态分解-傅里叶残差修正的水监测数据异常值识别方法,并根据粒子群优化最小二乘支持向量机模型实现对异常数据的重构恢复。通过对企业取用水数据的实例分析,结果表明分段式拉依达准则在其监测异常数据的粗筛中具有较好的适用性,利用傅里叶修正集合模态分解的监测数据序列可取得更佳的拟合效果,从而达到异常数据精选的目的;而粒子群优化最小二乘支持向量机模型对异常数据重构恢复的可信度高于普通最小二乘支持向量机及传统曲线拟合数据重构方法,即该类取用水监测异常数据重构方法可有助于进一步推进其监测数据对实际水资源状态的客观反映。
|
| 关 键 词： | 异常数据 水资源 模态分解 傅里叶函数 粒子群 |
| 收稿时间： | 2017-11-16 |
Methods of Abnormal Data Reconstruction for Water Monitoring Based on EEMD-Fourier and PSO-LSSVM |
| |
| YANG Ying-juan,ZHANG Feng,XUE Hui-feng.Methods of Abnormal Data Reconstruction for Water Monitoring Based on EEMD-Fourier and PSO-LSSVM[J].Operations Research and Management Science,2019,28(2):52-59. |
| |
| Authors: | YANG Ying-juan ZHANG Feng XUE Hui-feng |
| |
| Affiliation: | 1. College of Economic and Management, Xi'an University of Technology, Shanxi Xi'an 710054, China;2. College of Economic and Management, Shangluo University, Shanxi Shangluo 726000, China;3. School of Management, Shandong University of Technology, Shandong Zibo 255012, China;4. China Academy of Aerospace System Scientific and Engineering, Beijing 100048, China |
| |
| Abstract: | Data completeness and authenticity to be improved is the key of water resources monitoring capacity building project. In this paper, according to the abnormal characteristics of water resources monitoring data in the project and the seasonal cycle fluctuation rule of industrial water, methods of abnormal data detection were proposed, which including Pauta criterion, ensemble empirical mode decomposition(EEMD)and Fourier function. After that, the abnormal data could be reconstructed by particle swarm optimization least squares support vector machine(PSO-LSSVM)model. All of above methods were tested empirically in the water resources monitoring data of industrial company. Results showed that Pauta criterion had a good applicability in the preliminary judgment of abnormal data when it was used by sectionalized method. Moreover, although monitoring data could be fitted, the fitting residuals needed to be fixed, and it was realized by Fourier function so that the fitting effect of monitoring data was better. In terms of data reconstruction and recovery, PSO-LSSVM model had higher credibility than LSSVM and traditional curve fitting method. Hence, all of these methods of abnormal data reconstruction could be well applied in the national water resource information monitoring system in China. |
| |
| Keywords: | abnormal data water resources modal decomposition Fourier function particle swarm |
| 本文献已被 CNKI 等数据库收录！ |
| 点击此处可从《运筹与管理》浏览原始摘要信息 |
|
点击此处可从《运筹与管理》下载全文 |
|
